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The post is about MCQs Chords and Arcs from Chapter 11 of Class 10 Mathematics. There are 10 multiple-choice questions from Chords and Arcs. Let us start with the MCQs Chords and Arcs Quiz from 10th Class Mathematics.

Online Multiple-Choice Questions about Angles in a Segment of a Circle

1. A pair of chords of a circle subtending two congruent central angles is

 Over lapping

 Congruent

 Incongruent

 Parallel

2. If a chord of a circle subtends a central angle of $60^\circ$ then the length of the chord and the radial segment are

 Incongruent

 Parallel

 Congruent

 Perpendicular

3. Out of two congruent arcs of a circle, if one arc makes a central angle of $30^\circ$ then the other arc will subtend the central angle of:

 $15^\circ$

 $45^\circ$

 $60^\circ$

 $30^\circ$

4. A 4cm long chord subtends the central angle of $60^\circ$. The radial segment of this circle:

 1cm

 3cm

 4cm

 2cm

5. The length of a chord and the radial segment of a circle are congruent, the central angle made by the chord will be:

 $30^\circ$

 $60^\circ$

 $45^\circ$

 $75^\circ$

6. The semi-circumference and the diameter of a circle both subtend a central angle of

 $180^\circ$

 $360^\circ$

 $90^\circ$

 $270^\circ$

7. The arcs opposite to incongruent central angles of a circle are always

 Incongruent

 Congruent

 Parallel

 Perpendicular

8. If an arc of a circle subtends a central angle of $60^\circ$, then the corresponding chord of the arc will make the central angle of:

 $60^\circ$

 $40^\circ$

 $20^\circ$

 $80^\circ$

9. The chord length of a circle subtending a central angle of $180^\circ$ is always

 Equal to the radial segment

 Double of the radial segment

 None of these

 Less than radial segment

10. an arc subtends a central angle of $40^\circ$ then the corresponding chord will subtended a central angle of:

 $80^\circ$

 $60^\circ$

 $40^\circ$

 $20^\circ$

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MCQs Chords and Arcs Mathematics Class 10

• A 4cm long chord subtends the central angle of $60^\circ$. The radial segment of this circle:
• The length of a chord and the radial segment of a circle are congruent, the central angle made by the chord will be:
• Out of two congruent arcs of a circle, if one arc makes a central angle of $30^\circ$ then the other arc will subtend the central angle of:
• an arc subtends a central angle of $40^\circ$ then the corresponding chord will subtended a central angle of:
• A pair of chords of a circle subtending two congruent central angles is
• If an arc of a circle subtends a central angle of $60^\circ$, then the corresponding chord of the arc will make the central angle of:
• The semi-circumference and the diameter of a circle both subtend a central angle of
• The chord length of a circle subtending a central angle of $180^\circ$ is always
• If a chord of a circle subtends a central angle of $60^\circ$ then the length of the chord and the radial segment are
• The arcs opposite to incongruent central angles of a circle are always

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This post is about the MCQs Tangent of a Circle. In this post, there are 15 multiple-choice questions from chapter 10 of 10th Class Mathematics. Let us start with the MCQs Tangent of a Circle.

Please go to MCQs Tangent of a Circle Quiz to view the test

Online MCQs Tangent of A Circle

• In the adjacent figure of the circle, the line is $\overleftrightarrow{PTQ} named as
• In a circle with center O, $\overline{OT}$ is the radical segment and $\overleftrightarrow{PTQ}$ is the tangent line, then
• In the adjacent figure find semicircular area if $\pi=3.1416$ and $m\overline{OA}=20cm$.
• In the adjacent figure find half the perimeter of a circle with center $O$ if $\pi = 3.1416$ and $m\overline{OA}=20cm$.
• A line which has two points in common with a circle is called
• A line which has only one point in common with a circle is called
• Two tangents drawn to a circle from a point outside it are ————- in length.
• A circle has only one
• A tangent line intersects the circle.
• Tangents drawn at the ends of a diameter of a circle are ————– to each other.
• The distance between the centers of two congruent touching circles externally is
• In the adjacent circular figure with center $O$ and radius 5cm. The length of the chord intercepted at 4cm away from the center of this circle is
• In the adjoining figure, there is a circle with center $O$. If $\overline{CD |}$ diameter $\overline{AB}$ and $m\angle AO120^\circ$, then $m\angle ACD$ is
• In the given diagram find $m\overline{OA}$ if $m\overline{OB}=8cm$, $m\overline{OP}=4cm$ and $m\overline{OQ}=12cm$.
• In the given diagram find $m\overline{OX}$ if $\overline{OA=6cm}$ and $m\overline{OY}=9cm$.

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